نتایج جستجو برای: block matrix technique

تعداد نتایج: 1084629  

Journal: :iranian journal of numerical analysis and optimization 0
maryam mojarrab faezeh toutounian

lsmr (least squares minimal residual) is an iterative method for the solution of the linear system of equations and leastsquares problems. this paper presents a block version of the lsmr algorithm for solving linear systems with multiple right-hand sides. the new algorithm is based on the block bidiagonalization and derived by minimizing the frobenius norm of the resid ual matrix of normal equa...

Journal: :Journal of Anesthesia & Critical Care: Open Access 2016

2011
WICHIAN PREMCHAISWADI ANUCHA TUNGKASTHAN

Auto color correlation (ACC) technique is proposed to enhance the availability of image content to capture local spatial correlation among different colors rather than using color correlogram technique. An ACC technique can reduce the size of color correlogram from O(md) to O(3md). However, it is still not applicable for query purposes in a large image database and especially in a real time ima...

1997
James Demmel Jack J. Dongarra Jeremy Du Croz Anne Greenbaum Sven Hammarling Sven J. Hammarling Danny C. Sorensen

In this paper we describe block algorithms for the reduction of a real symmetric matrix to tridiagonal form and for the reduction of a general real matrix to either bidiagonal or Hessenberg form using Householder transformations. The approach is to aggregate the transformations and to apply them in a blocked fashion, thus achieving algorithms that are rich in matrix-matrix operations. These red...

1989
James Demmel Jack J. Dongarra Jeremy Du Croz Anne Greenbaum Sven Hammarling Sven J. Hammarling Danny C. Sorensen

In this paper we describe block algorithms for the reduction of a real symmetric matrix to tridiagonal form and for the reduction of a general real matrix to either bidiagonal or Hessenberg form using Householder transformations. The approach is to aggregate the transformations and to apply them in a blocked fashion, thus achieving algorithms that are rich in matrix-matrix operations. These red...

1987
James Demmel Jack J. Dongarra Jeremy Du Croz Anne Greenbaum Sven Hammarling Sven J. Hammarling Danny C. Sorensen

In this paper we describe block algorithms for the reduction of a real symmetric matrix to tridiagonal form and for the reduction of a general real matrix to either bidiagonal or Hessenberg form using Householder transformations. The approach is to aggregate the transformations and to apply them in a blocked fashion, thus achieving algorithms that are rich in matrix-matrix operations. These red...

2002
Ben Milner

The technique of distributed speech recognition (DSR) has recently become an interesting area of research. One of the main issues with DSR is the need to compress the feature vector stream, produced on the terminal device, into a sufficiently low bit-rate such that it can be sent across low bandwidth channels. This work proposes a compression technique based upon first transforming a block of f...

Journal: :Concurrency and Computation: Practice and Experience 2016
Ahmad Abdelfattah Hatem Ltaief David E. Keyes Jack J. Dongarra

Simulations of many multi-component PDE-based applications, such as petroleum reservoirs or reacting flows, are dominated by the solution, on each time step and within each Newton step, of large sparse linear systems. The standard solver is a preconditioned Krylov method. Along with application of the preconditioner, memory-bound Sparse Matrix-Vector Multiplication (SpMV) is the most time-consu...

Journal: :Filomat 2021

Let an n x -matrix A have m < (m ? 2) different eigenvalues ?j of the algebraic multiplicity (j = 1,..., m). It is proved that there are ?j-matrices Aj, each which has a unique eigenvalue ?j, such similar to block-diagonal matrix ?D diag (A1,A2,..., Am). I.e. invertible T, T-1AT ?D. Besides, sharp bound for number kT := ||T||||T-1|| derived. As applications these results we obtain norm estim...

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